Interactions affecting 1JC–F SSCCs in neutral and ionic 2-, 3- and 4-fluoro-substituted piperidines: normal and reverse fluorine Perlin-like effect

Josué M. Silla and Matheus P. Freitas*
Department of Chemistry, Federal University of Lavras, P.O. Box 3037, 37200-000, Lavras, MG, Brazil. E-mail: matheus@dqi.ufla.br

Received 20th April 2016 , Accepted 20th July 2016

First published on 21st July 2016


Abstract

The fluorine Perlin-like effect is an NMR phenomenon characterized by |1JC–Fax| < |1JC–Feq| in fluorinated six-membered rings and can be useful to determine the stereochemistry of such organofluorine compounds. The reverse fluorine Perlin-like effect is the opposite, that is |1JC–Fax| > |1JC–Feq|. The origin of the traditional Perlin effect in tetrahydropyran (1JC–Hax < 1JC–Heq) has long been explained in terms of image file: c6ra10272g-t1.tif hyperconjugation, that elongates the C–Hax bond, then reduces 1JC–Hax relative to 1JC–Heq. However, dipolar interactions have recently been invoked as the dominant contribution for the Perlin effect. The effects ruling the 1JC–F coupling constant in 2-, 3- and 4-fluoro-substituted piperidines and respective cations and anions are reported in this work, because of the important role of fluorine and nitrogen (either neutral or charged) in pharmaceutical and material sciences. The proximity (either scalar or spatial) of nitrogen to fluorine affects the 1JC–F coupling constant, but the nitrogen electron lone pair and the charge on nitrogen interacting with the C–F bond or fluorine lone pairs play a major role in describing the 1JC–F transmission mechanism, rather than hyperconjugation. This is made clear upon analysis of the axial 3-fluoropiperidinium cation, which experiences the electrostatic gauche effect F⋯N+, decreasing the |1JC–Fax| relative to |1JC–Feq|, and also by investigating non-covalent interactions (NCI), canonical molecular orbitals (CMOs) and the angular dependence of 1JC–F with molecular dipole moments and image file: c6ra10272g-t2.tif interactions for the title compounds and 1-(fluoromethyl)aziridine.


Introduction

The replacement of a hydrogen atom by fluorine in organic molecules can alter their physicochemical and biological properties, giving rise to important examples of organofluorine compounds, such as the drugs Fluoxetine (antidepressant), Faslodex (anticancer), Flurithromycin (antibacterial) and Efavirenz (antiviral).1 In addition, the presence of fluorine vicinal to electronegative substituents in an ethane fragment induces the gauche effect, i.e. the conformational preference for the gauche orientation relative to the sterically less hindered anti conformation. This effect comes from the high polarity of the C–F bond and, consequently, the low lying image file: c6ra10272g-t3.tif orbital, which is a good electron acceptor from antiperiplanar σC–H orbitals (Fig. 1).2 However, the electrostatic gauche effect takes place when the electronegative fluorine interacts attractively with a positive nitrogen, e.g. in the staggered conformation of 3-fluoro-γ-aminobutyric acid (3F-GABA)3,4 and 3-fluoro-N-methyl-D-aspartic acid (3F-NMDA).5
image file: c6ra10272g-f1.tif
Fig. 1 gauche effect from hyperconjugative and electrostatic interactions.

The predominant axial conformation for the 3-fluoropiperidinium cation is known to originate from the electrostatic gauche effect N+⋯F, while the intramolecular hydrogen bond NH⋯F does not play a significant role in its conformational isomerism.6,7 While these spatial interactions can affect the spin–spin coupling constant 1JC,F, the ruling effects of the 1JC,H transmission mechanism have been reviewed for six-membered rings and other systems.8 The Perlin effect can be useful to estimate the stereochemistry of substituted six-membered rings and was established upon the observation that 1JC2–Hax < 1JC2–Heq in pyranoside derivatives.9,10 This effect has been attributed to a image file: c6ra10272g-t4.tif hyperconjugation that elongates the C2–Hax bond and, consequently, decreases 1JC2–Hax relative to 1JC2–Heq.11 The reverse Perlin effect (1JC2–Hax > 1JC2–Heq) observed in 1,3-dithiane originates from the dominant image file: c6ra10272g-t5.tif or image file: c6ra10272g-t6.tif stereoelectronic interactions.11–13 More recently, dipolar effects between nO and the C–H bond in tetrahydropyran have been invoked as the main cause of the Perlin effect.14 In order to probe the role of dipolar effects on one-bond coupling constants, the 1JC–F coupling constant in 2-fluorotetrahydropyran derivatives have been recently analyzed, since the C–F bond is highly polar and, therefore, the so called reverse fluorine Perlin-like effect would be significant.15 Indeed, the |1JC–Fax| coupling constants in these compounds are larger (1JC–Fax more negative) than |1JC–Feq|, whose origin was further investigated using fluorinated model systems and the 1JC–F showed angular dependence with the molecular dipole moment.16,17 It is worth mentioning that the absolute values of coupling constants have been used to define the fluorine Perlin-like effect because they are explicit on the splitting of 13C peaks.

While the interaction of fluorine with polar bonds and electron lone pairs seems to affect the 1JC–F spin–spin coupling constant (SSCC),15–17 the influence of positive (e.g. in systems experiencing the electrostatic gauche effect) and negative sites on 1JC–F, and of the orientation and distance of fluorine relative to these sites, is still unclear. Thus, this work reports a theoretical analysis of the 1JC–F SSCC in n-fluoropiperidines (n = 2, 3 and 4) and in the corresponding cations and anions (Fig. 2), in order to find the dictating effects of 1JC–F and, consequently, to obtain insight into the stereochemistry of organofluorine compounds using this SSCC.


image file: c6ra10272g-f2.tif
Fig. 2 Calculated 1JC–F (Hz) coupling constants for n-fluoropiperidines (n = 2, 3 and 4) and their respective cations and anions (the Fermi contact term is given in parenthesis). Data for compounds 10 and 11 were obtained from the literature.11

Experimental and computational details

3-Fluoropiperidinium hydrochloride (5) was purchased from Sigma-Aldrich and used without further treatment, while the corresponding neutral form (4) was obtained by deprotonation of 5 using zinc powder in CH2Cl2.6 The 13C NMR spectra were acquired on a Bruker Avance III spectrometer operating at 150.9 MHz, using ca. 20 mg mL−1 in CD3CN (4) and DMSO-d6 (5) solutions.

Optimization and frequency calculations were performed at the ωB97X-D/6-311++g(d,p)18,19 level for compounds 1a–9b of Fig. 1. Natural orbital bond (NBO) analyses were carried out for the optimized structures at the standard B3LYP/6-311++g(d,p)19,20 level using the NBO 6.0 program,21 in order to obtain the electronic delocalization values and other parameters possibly affecting the 1JC–F coupling constant. Spin–spin coupling constant calculations were performed at the ωB97X-D/6-311+g(d,p) level. All the calculations were processed using the Gaussian 09 program22 for the gas phase. Calculations of non-covalent interactions (NCI) over the structures optimized at the ωB97X-D/6-311++g(d,p)18,19 level were performed using the NCIPLOT program.23

Results and discussion

The reverse fluorine Perlin-like effect (|1JC–Fax| > |1JC–Feq|) appears in 2-fluorotetrahydropyran, 2-fluorotetrahydro-2H-thiopyran, 2-fluoro-1,3-dioxane and 2-fluoro-1,3-dithiane due especially to the interaction between the fluorine atom (through the C–F bond and/or fluorine lone pairs) and the endocyclic oxygen or sulfur.15–17 In these cases, either O or S has a negative partial charge; consequently, if the effect on 1JC–F originates predominantly from electrostatic interactions, the |1JC–Fax| in the 3-fluoropiperidinium cation (5) would be smaller than |1JC–Feq|, thus supporting the fluorine Perlin-like effect. It is worth remembering that 5a experiences the electrostatic gauche effect due to the F⋯N+ interaction. Indeed, the calculated value for 1JC–Fax in 5a is −179.1 Hz (1−FCJC–Fax = −230.1 Hz), while 1JC–Feq for 5b is −203.0 Hz (1−FCJC–Feq = −245.3 Hz) (Fig. 2).

When 4a, 5a and 6a (all with axial F and H(N), where possible) are compared to each other, the F⋯N+ interaction in 5a (which withdraws electron density from F – see the fluorine natural charges in Table 1) causes an increasing in the |1JC–F| value relative to 4a (neutral N) and especially to 6a, where the F/N repulsion is large and, therefore, the |1JC–F| value is minimum (1JC–F less negative). On the other hand, comparison of |1JC–F| between axial and equatorial conformers in 4, 5 and 6 does not show the expected trend if one takes into account only electrostatic effects, i.e. Δ|1JC–F(ax–eq)| should invert the sign upon going from 5 to 4 and then 6 (or, at least, Δ|1JC–F(ax–eq)| would be expected to increase according to 6 < 4 < 5). Actually, calculations show that Δ|1JC–F(ax–eq)| for 5 and 6 are similar. A possible reason is that the equatorial fluorine in the series 4b, 5b and 6b are anti to the nitrogen atom and, therefore, no spatial interaction is allowed and the effect of the nitrogen charge on 1JC–F is different when compared to 4a, 5a and 6a. Consequently, other interactions, not only electrostatic ones, participate in the 1JC–F transmission mechanism, which can include hyperconjugation and steric interactions. The solvent effect, analyzed on the basis of implicit DMSO calculations (using the polarizable continuum model24), shows that |1JC–F| decreases on going from the gas to polar solution, but the trend among compounds (4, 5 and 6) and conformers remains (Fig. 1). The experimental 1JC–F values for 3-fluoropiperidine (in CD3CN) and its corresponding hydrochloride salt (cation 5 in DMSO) are −169.0 and −170.5 Hz, respectively, which are in qualitative agreement with the calculated mean values (considering the conformational populations in implicit water obtained from the literature6): 1JC–F = −179.7 (4) and −181.2 Hz (5). Thus, despite not being quantitatively accurate, the J calculations provided a qualitatively reliable trend.

Table 1 Fluorine natural charges (QF, in a.u.), C–F bond length (Å) and total 1JC–F coupling constant (Hz), including its FC (Fermi contact), SD (spin dipolar), PSO (paramagnetic spin orbit) and DSO (diamagnetic spin orbit) components
Structure QF dC–F FC SD PSO DSO Total
1a −0.420 1.408 −224.0 18.9 18.0 1.0 −186.2
1b −0.398 1.388 −232.4 18.0 16.5 1.0 −196.8
1c −0.400 1.390 −227.8 18.5 17.7 1.0 −190.6
1d −0.447 1.437 −244.1 20.5 22.3 1.0 −200.3
2a −0.359 1.361 −255.9 14.5 1.5 1.0 −238.9
2b −0.351 1.358 −262.2 14.3 1.5 1.0 −245.4
3a
3b −0.456 1.435 −196.9 19.5 23.2 1.0 −153.2
4a −0.422 1.409 −225.0 21.9 30.6 1.0 −171.6
4b −0.408 1.400 −239.9 21.2 29.3 0.9 −188.5
4c −0.408 1.399 −231.0 21.4 29.8 0.9 −178.9
4d −0.410 1.400 −232.1 20.8 27.4 1.0 −183.0
5a −0.400 1.400 −230.1 21.5 28.5 1.0 −179.1
5b −0.363 1.375 −245.3 18.9 22.5 0.9 −203.0
6a −0.441 1.421 −224.3 22.1 32.0 0.9 −169.2
6b −0.456 1.438 −255.6 23.7 36.2 0.9 −194.8
7a −0.420 1.409 −226.1 21.9 30.4 1.0 −172.8
7b −0.409 1.402 −234.2 21.0 29.2 0.9 −183.0
7c −0.408 1.400 −233.8 20.9 28.9 0.9 −183.0
7d −0.421 1.409 −226.2 21.9 30.4 1.0 −172.9
8a −0.397 1.394 −232.4 20.7 26.5 1.0 −184.2
8b −0.370 1.377 −243.5 18.8 21.9 0.9 −202.0
9a −0.442 1.426 −221.4 22.9 33.8 0.9 −163.8
9b −0.449 1.434 −228.6 23.1 36.0 0.9 −168.6


Analysis of 2-fluoro and 4-fluoropiperidine and their respective cations and anions allows a deeper understanding of the influence of steric, electrostatic, inductive and hyperconjugation effects on 1JC–F. In general, the effect of scalar distance on 1JC–F between N and F is remarkable, since 1JC–F values for 2 (cation), 1 (neutral) and 3 (anion) (2-F derivatives) are −238.9 to −245.4 Hz (2), −186.2 to −200.3 Hz (1) and −153.2 Hz (3), while the corresponding values for 4-F derivatives are −184.2 to −202.0 Hz (8, cation), −172.8 to −183.0 Hz (7, neutral) and −163.8 to −168.6 Hz (9, anion). These results clearly indicate that scalar proximity between N and the C–F bond plays an important effect on 1JC–F so that the “positive charge” at N contributes to an increase in |1JC–F| (by withdrawing electron density from the C–F bond) and/or the negative charge contributes to decrease |1JC–F| (by donating electron density to the C–F bond). Data for 3a are omitted because this geometry converged to a distorted structure owing to the high hyperconjugation energy image file: c6ra10272g-t7.tif, resulting in F dissociation and in a C[double bond, length as m-dash]N double bond.

Cations 2 (2-F), 5 (3-F) and 8 (4-F) will now be considered for a comparative analysis of |1JC–Fax| and |1JC–Feq|. Since the F⋯N+ distance in the axial and equatorial conformers of 2 does not change and the fluorine atoms in these conformers are not subjected to any interaction with electron lone pairs, the value for Δ|1JC–F(ax–eq)| = −6.5 Hz is similar to that found for fluorocyclohexane (1JC–Fax = −164.6 Hz and 1JC–Feq = −169.3 Hz).25 Compound 5, which experiences the electrostatic gauche effect, exhibits a significantly higher value for Δ|1JC–F(ax–eq)| (−23.9 Hz), as mentioned and explained above. For 8, whose F⋯N+ interaction is attenuated in comparison to 5a because of its longer distance (only a weak transannular interaction is expected for the axial conformer, as revealed by the NCI plots of Fig. 3), the effect in Δ|1JC–F(ax–eq)| is smaller than in 5, i.e. Δ|1JC–F(ax–eq)| = −17.8 Hz. Thus, these results suggest that the interaction of the fluorine atom with N+ indeed induces a decrease in the |1JC–F| value. Curiously, the effect observed for anions 6 and 9 is also a negative Δ|1JC–F(ax–eq)| (Δ|1JC–F(6a–6b)| = −25.6 Hz and Δ|1JC–F(9a–9b)| = −4.8 Hz), suggesting that the effect of the interaction of fluorine with a negative charge/lone pair on Δ|1JC–F(ax–eq)| is similar to the effect of the interaction between F and N+.


image file: c6ra10272g-f3.tif
Fig. 3 NCI isosurfaces and reduced density gradient (RDG) vs. sign(λ2)ρ plots for 8. The trough at negative sign(λ2)ρ marked in the plot for 8a, as well as the green surface between the axial fluorine and the positive nitrogen, indicating a weak attractive transannular interaction F⋯N+. A similar interaction is not observed in 8b. NCI surfaces correspond to s = 0.5 a.u. and a color scale of −0.02 < ρ < 0.02 a.u. for SCF densities.

The last comparative analysis will be performed for the neutral compounds 1, 4 and 7. The two axial conformers of 7 have the same calculated 1JC–F value (−173 Hz), as well as the two equatorial conformers (−234 Hz), because the interaction between N and F in 7 is negligible. In this case, the effects governing 1JC–F in 7 should be equivalent to the ones operating in fluorocyclohexane. On the other hand, the nitrogen atom in 4 seems to affect the 1JC–F values, because Δ|1JC–F(4aax–4dax)| = −11.4 Hz and Δ|1JC–F(4ceq–4beq)| = −9.6 Hz. The smaller |1JC–F| value for 4a (axial) follows the trend observed in other axial structures (excepting 1d) and in fluorocyclohexane, while the |1JC–F| value of 183.0 Hz for 4d (axial) is only smaller than 4b, and its fluorine atom experiences a 1,3-diaxial interaction with the N lone pair. Similar interaction in the 3-fluoro-tetrahydropyran has also resulted in a larger |1JC–Fax| than |1JC–Feq| (192.0 against 190.2 Hz). A similar outcome was found for 1 (Δ|1JC–F(1aax–1dax)| = −14.1 Hz and Δ|1JC–F(1ceq–1beq)| = −6.2 Hz), in which 1a (axial) showed the smallest |1JC–F| value (186.2 Hz) and 1d (axial) the largest one (200.3 Hz). The equatorial conformers (1b and 1c) showed larger |1JC–F| values than 1d. However, the F atom in 1a–c interacts spatially with the N electron lone pair, in agreement with the model of dipolar/electronic interaction proposed earlier to explain the Perlin effect involving the F atom in 2-fluorotetrahydropyran and fluorinated acetylmonosaccharides.15 The high |1JC–Fax| value in 1d compared to its conformers, which characterizes the reverse fluorine Perlin-like effect, is possibly due to the lack of interaction between F and nN. However, the role of hyperconjugation image file: c6ra10272g-t8.tif to increase the |1JC–F| value in 1d, since the C–F bond is lengthened (Table 1), cannot be discarded yet.

It is well known that one-bond spin–spin coupling constants (total SSCCs) are described by the components shown in Table 1 and the Fermi contact (FC) term is usually its main descriptor. The FC term and, consequently, the 1JC–F coupling constant is affected by the % s-character of the C and F bond-forming orbitals (including lone pairs), as well as by the occupancies of bonding and antibonding orbitals. In addition, the canonical molecular orbital (CMO) analysis provides information on the molecular orbitals involved in the transmission mechanism of the 1JC–F coupling constant;26 the space region corresponding to each CMO (occupied or virtual) is determined by their expansion in terms of NBOs (NBO → NLMO → MO pathway). Considering the series 1a–1d, the largest image file: c6ra10272g-t9.tif occupancy in 1d owing to the significant image file: c6ra10272g-t10.tif hyperconjugation (23.1 kcal mol−1) decreases the s-character of the C–F bond-forming orbitals (Table 2). Such an interaction has a relationship with the well known anomeric effect (a stabilizing effect of the axial conformation of some 2-substituted tetrahydropyrans, such as some monosaccharides) and can be confirmed by the natural charge on F (more negative in 1d) and the C–F bond length (longer in 1d) (Table 1). However, the image file: c6ra10272g-t11.tif interaction does not appear to affect 1JC–F, given the lack of correlation between 1JC–F and image file: c6ra10272g-t12.tif in the model compound 1-(fluoromethyl)aziridine; the angular dependence of 1JC–F is rather observed with the molecular dipole moment (R2 = 0.973), which is ruled by the mutual orientation of the polar C–F bond and the nitrogen lone pair (Fig. 4). At best, an specific point of 1JC–F in the curve of Fig. 4B could be associated with the image file: c6ra10272g-t13.tif interactions (since 1JC–F is minimal and image file: c6ra10272g-t14.tif is maximal at H–C–N–C = 180°), but there is not a regular angular dependence of 1JC–F with the image file: c6ra10272g-t15.tif interaction. Indeed, while dC–F is related to the anomeric effect, it does not follow a regular trend with 1JC–F for 1 (Table 1). Thus, it a spatial interaction between the C–F bond and the nitrogen electron lone pair is indicated as the dominant effect of the 1JC–F in 1 rather than hyperconjugation. It is worth mentioning that nN and nF participating in the same CMO is observed for 1a and 1b in Table 2 (and also for 4d, whose fluorine interacts with nN), confirming the role of the nN⋯F interaction in the transmission mechanism of 1JC–F.

Table 2 NBO parameters related to the coupling constant 1JC–F for 1a–1d and 4a–4d compounds, calculated at the B3LYP/6-311G++(d,p) level in the gas phase

image file: c6ra10272g-u1.tif

Parameter 1a 1b 1c 1d 4a 4b 4c 4d
image file: c6ra10272g-t20.tif 11.6 3.3 3.7 23.1 1.5
image file: c6ra10272g-t21.tif 0.07813 0.04545 0.04589 0.11120 0.04204 0.03641 0.03154 0.04085
s%C(C–F) 17.09 17.71 17.55 16.50 16.42 17.24 17.10 17.07
s%F(C–F) 26.75 28.00 27.80 25.67 27.46 27.89 27.88 27.69
s%F(LP1) 72.76 71.94 71.96 73.96 71.96 71.94 71.70 71.42
s%F(LP2) 0.25 0.07 0.25 0.55 0.06 0.12 0.19 0.02
s%F(LP3) 0.27 0.00 0.00 0.18 0.56 0.06 0.05 0.90
CMO MO 23 (occ): MO 22 (occ): MO 18 (occ):
  E = −0.3728 a.u. E = −0.38361 a.u.           E = −0.46381 a.u.
  0.448*: BD(1)C1–C2 0.483*: LP(3)F16           −0.465*: LP(2)F16
  0.444*: BD(1)C5–H13 0.476*: BD(1)C1–C2           0.387*: BD(1)C3–H10
  −0.316*: BD(1)C1–H8 0.421*: BD(1)C5–H12           −0.367*: BD(1)C3–C4
  −0.286*: LP(2)F16 −0.304*: BD(1)C1–C5           −0.293*: BD(1)C5–H13
  0.285*: BD(1)C4–H17 −0.234*: LP(1)N13           0.251*: BD(1)C2–H6
  −0.276*: LP(1)N14 0.232*: BD(1)C3–N13           −0.243*: LP(1)N15
                0.225*: BD(1)C3–N15
                0.224*: LP(3)F16



image file: c6ra10272g-f4.tif
Fig. 4 Angular dependence of 1JC–F coupling constant with the molecular dipole moment – μ (A) and image file: c6ra10272g-t16.tif hyperconjugation (B) for 1-(fluoromethyl)aziridine in the gas phase. A linear relationship was found in the plot 1JC–F × μ (C).

The heteroatom (N, O, S) on the six-membered ring together with fluorine effects on the 1JC–F coupling constants can be valuable and beneficial, e.g. for pharmaceutical chemists when they need to select a proper heteroatom and fluorine substitution site for their six-membered-ring drug candidates. Thus, a systematic comparison of the neutral compounds of this study (1, 4 and 7) with tetrahydropyran (THP) and tetrahydrothiopyran (THTP) derivatives can be useful. Fluorine replacement at position 2 in THP and THTP leads to a reverse fluorine Perlin-like effect (|1JC–Fax| > |1JC–Feq|), while replacement at position 3 causes no or little reverse fluorine Perlin-like effect and, at position 4, the fluorine Perlin-like effect (|1JC–Fax| < |1JC–Feq|) takes place.17 A parallelism can be found between the 4-fluoro-substituted compounds and 7, and the effect of N on the magnitude of 1JC–F is similar to the effect of O and larger than the effect of S, in accordance with the electronegativity scale. 1JC–Fax in 2-F-THP and 2-F-THTP is consistent with 1d (not 1a), indicating that close proximity and direct interaction of F with an heteroatom lone pair indeed decreases |1JC–F|. For 4, when the axial fluorine interacts spatially with the nitrogen lone pair (4d), the effect on 1JC–F relative to 4c is similar to the effect on axial 3-F-THP and 3-F-THTP relative to the equatorial conformers, i.e. |1JC–Fax| > |1JC–Feq|.

Conclusions

Earlier theoretical studies have detected the Perlin effect for piperidine, i.e. 1JC–Hax < 1JC–Heq, particularly strong for 101JC–H(eq–ax) = 9.8 Hz).11 A weaker effect (Δ1JC–H(eq–ax) = 3.4 Hz) was observed for 11 because of the gauche orientation of the nitrogen lone pair relative to both vicinal methylene hydrogens, thus avoiding an image file: c6ra10272g-t17.tif interaction. However, hyperconjugation does not explain the behavior of 1JC–F coupling constants in the title compounds. Overall, we studied a set of theoretical 1JC–F coupling constants for the 2-, 3- and 4-fluoro-substituted piperidines, which differ in: (1) the fluorine atom distance from nitrogen; (2) the nitrogen atom charge; (3) the orientations of the fluorine atom and (in some cases) the hydrogen atom bound to the nitrogen (axial or equatorial). The following general conclusions could be assessed:

(1) The relationship between 1JC–F and the scalar distance between fluorine and nitrogen (neutral and ionized) is affected by the inductive effect: scalar approximation of positive nitrogen to fluorine increases |1JC–F|, while distancing the negative nitrogen from fluorine decreases |1JC–F|. The effect of the scalar distance between the neutral nitrogen and fluorine is weaker (|1JC–F| decreases modestly from 2-fluorpiperidine to 4-fluoropireridine).

(2) The gauche interaction between F (axial) and N affects 1JC–F, depending on the nitrogen atom charge (|1JC–F| decreases going from positive to negative nitrogen), indicating the electrostatic effect on 1JC–F. However, when neutral and ionized nitrogen atoms are compared considering the pairs of axial and equatorial isomers, electrostatic effects alone do not explain the trends in 1JC–F, suggesting that other effects (e.g. steric interactions and hyperconjugation) can also contribute to 1JC–F.

(3) The analysis of the effect of axial and equatorial fluorine on 1JC–F indicates the appearance of the fluorine Perlin-like effect (|1JC–Fax| < |1JC–Feq|) in all compounds, with a few exceptions (the pairs 1c/1d and 4c/4d). Conformer 1d coincidentally experiences the anomeric effect, whose origin has been described as being due to hyperconjugation (image file: c6ra10272g-t18.tif interaction). However, there is no linear relationship between the angular dependence of image file: c6ra10272g-t19.tif and 1JC–F in 1-(fluoromethyl)aziridine, but there exists a linear correlation between its molecular dipole moment and 1JC–F. This indicates that the title effect is rather described by electrostatic interactions in 2-fluoropiperidine. In 3-fluoropiperidine, which does not experience the anomeric effect, the 1JC–F is shown to be affected by the superposition of nN and nF electronic clouds, as in 4d.

Acknowledgements

The authors thank the Fundação de Amparo à Pesquisa do Estado de Minas Gerais (FAPEMIG, grant number: CEX-PPM-00383/15) and the Conselho Nacional de Desenvolvimento Científico e Tecnológico (CNPq) for the financial support of this research, as well as for the studentship (to J. M. S.) and fellowship (to M. P. F.).

References

  1. S. Purser, P. R. Moore, S. Swallow and V. Gouverneur, Chem. Soc. Rev., 2008, 37, 320 RSC.
  2. D. Y. Buissonneaud, T. van Mourik and D. O’Hagan, Tetrahedron, 2010, 66, 2196 CrossRef CAS.
  3. G. Deniau, A. M. Z. Slawin, T. Lebl, F. Chorki, J. P. Issberner, T. van Mourik, J. M. Heygate, J. J. Lambert, L.-A. Etherington, K. T. Sillar and D. O’Hagan, ChemBioChem, 2007, 8, 2265 CrossRef CAS PubMed.
  4. M. D. Clift, H. Ji, G. P. Deniau, D. O’Hagan and R. B. Silverman, Biochemistry, 2007, 46, 13819 CrossRef CAS PubMed.
  5. P. W. Chia, M. R. Livesey, A. M. Z. Slawin, T. van Mourik, D. J. A. Wyllie and D. O’Hagan, Chem.–Eur. J., 2012, 18, 8813 CrossRef CAS PubMed.
  6. J. M. Silla, W. G. D. P. Silva, R. A. Cormanich, R. Rittner, C. F. Tormena and M. P. Freitas, J. Phys. Chem. A, 2014, 118, 503 CrossRef CAS PubMed.
  7. N. E. J. Gooseman, D. O’Hagan, M. J. G. Peach, A. M. Z. Slawin, D. J. Tozer and R. J. Young, Angew. Chem., Int. Ed., 2007, 46, 5904 CrossRef CAS PubMed.
  8. R. H. Contreras and J. E. Peralta, Prog. Nucl. Magn. Reson. Spectrosc., 2000, 37, 321 CrossRef CAS.
  9. A. S. Perlin and B. Casu, Tetrahedron Lett., 1969, 10, 2921 CrossRef.
  10. S. Wolfe, B. M. Pinto, V. Varma and R. Y. N. Leung, Can. J. Chem., 1990, 68, 1051 CrossRef CAS.
  11. E. Juaristi, J. Org. Chem., 2012, 77, 4861 CrossRef CAS PubMed.
  12. S. Wolfe and C.-K. Kim, Can. J. Chem., 1991, 69, 1408 CrossRef CAS.
  13. J. E. Anderson, A. J. Bloodworth, J. Cai, A. G. Davies and N. A. Tallant, J. Chem. Soc., Chem. Commun., 1992, 1689 RSC.
  14. G. Cuevas, K. Martínez-Mayorga, M. C. Fernández-Alonso, J. Jiménez-Barbero, C. L. Perrin, E. Juaristi and N. López-Mora, Angew. Chem., Int. Ed., 2005, 44, 2360 CrossRef CAS PubMed.
  15. J. M. Silla, M. P. Freitas, R. A. Cormanich and R. Rittner, J. Org. Chem., 2014, 79, 6385 CrossRef CAS PubMed.
  16. J. M. Silla and M. P. Freitas, Comput. Theor. Chem., 2014, 1037, 49 CrossRef CAS.
  17. J. M. Silla and M. P. Freitas, J. Fluorine Chem., 2015, 172, 1 CrossRef CAS.
  18. J.-D. Chai and M. Head-Gordon, Phys. Chem. Chem. Phys., 2008, 10, 6615 RSC.
  19. J. M. Frisch, J. A. Pople and J. S. Binkley, J. Chem. Phys., 1984, 80, 3265 CrossRef.
  20. (a) A. D. Becke, Phys. Rev. A: At., Mol., Opt. Phys., 1988, 38, 3098 CrossRef CAS; (b) C. Lee, W. Yang and R. G. Parr, Phys. Rev. B, 1988, 37, 785 CrossRef CAS.
  21. E. D. Glendening, J. K. Badenhoop, A. E. Reed, J. E. Carpenter, J. A. Bohmann, C. M. Morales, C. R. Landis and F. Weinhold, NBO 6.0, Theoretical Chemistry Institute, University of Wisconsin, Madison, WI, 2013, http://nbo6.chem.wisc.edu/ Search PubMed.
  22. M. J. Frisch, G. W. Trucks, H. B. Schlegel, G. E. Scuseria, M. A. Robb, J. R. Cheeseman, G. Scalmani, V. Barone, B. Mennucci, G. A. Petersson, H. Nakatsuji, M. Caricato, X. Li, H. P. Hratchian, A. F. Izmaylov, J. Bloino, G. Zheng, J. L. Sonnenberg, M. Hada, M. Ehara, K. Toyota, R. Fukuda, J. Hasegawa, M. Ishida, T. Nakajima, Y. Honda, O. Kitao, H. Nakai, T. Vreven, J. A. Montgomery Jr, J. E. Peralta, F. Ogliaro, M. Bearpark, J. J. Heyd, E. Brothers, K. N. Kudin, V. N. Staroverov, T. Keith, R. Kobayashi, J. Normand, K. Raghavachari, A. Rendell, J. C. Burant, S. S. Iyengar, J. Tomasi, M. Cossi, N. Rega, J. M. Millam, M. Klene, J. E. Knox, J. B. Cross, V. Bakken, C. Adamo, J. Jaramillo, R. Gomperts, R. E. Stratmann, O. Yazyev, A. J. Austin, R. Cammi, C. Pomelli, J. W. Ochterski, R. L. Martin, K. Morokuma, V. G. Zakrzewski, G. A. Voth, P. Salvador, J. J. Dannenberg, S. Dapprich, A. D. Daniels, O. Farkas, J. B. Foresman, J. V. Ortiz, J. Cioslowski and D. J. Fox, Gaussian 09, Revision D.01, Gaussian Inc., Wallingford, CT, 2013 Search PubMed.
  23. J. Contreras-Garcia, E. Johnson, S. Keinan, R. Chaudret, J. Piquemal, D. Beratan and W. Yang, J. Chem. Theory Comput., 2011, 7, 625 CrossRef CAS PubMed.
  24. J. Tomasi, B. Mennucci and R. Cammi, Chem. Rev., 2005, 105, 2999 CrossRef CAS PubMed.
  25. R. J. Abraham, M. Edgar, L. Griffiths and R. L. Powell, J. Chem. Soc., Perkin Trans. 2, 1995, 561 RSC.
  26. P. R. Anizelli, D. C. Favaro, R. H. Contreras and C. F. Tormena, J. Phys. Chem. A, 2011, 115, 5684 CrossRef CAS PubMed.

Footnote

Electronic supplementary information (ESI) available: Standard coordinates and absolute energies. See DOI: 10.1039/c6ra10272g

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